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Investigating Attributes Affecting the Performance of WBI Users
Rana A. Alhajri1, Steve Counsell and XiaoHui Liu
Department of Information Systems and Computing, Brunel University,
Uxbridge, Middlesex, UB8 3PH, UK
Abstract
Numerous research studies have explored the effect of hypermedia on learners’
performance using Web Based Instruction (WBI). A learner’s performance is determined
by their varying skills and abilities as well as various differences such as gender,
cognitive style and prior knowledge. In this paper, we investigate how differences
between individuals influenced learner’s performance using a hypermedia system to
accommodate an individual’s preferences. The effect of learning performance is
investigated to explore relationships between measurement attributes including gain
scores (post-test minus pre-test), number of pages visited in a WBI program, and time
spent on such pages. A data mining approach was used to analyze the results by
comparing two clustering algorithms (K-Means and Hierarchical) with two different
numbers of clusters. Individual differences had a significant impact on learner behaviour
in our WBI program. Additionally, we found that the relationship between attributes that
measure performance played an influential role in exploring performance level; the
relationship between such attributes induced rules in measuring level of
learners’performance.
Keywords: Hypermedia systems, Cognitive style
1. Introduction
A learner’s performance is determined by their varying skills and abilities as well as various
personal features such as gender, preferences and background knowledge of the course content.
Such differences, known as “individual differences of learners”, have been found to be important
factors in the development of non-linear learning systems (Calcaterra, et al., 2005; Mitchell, et
al., 2005). In a hypermedia system, (a non-linear learning system) learners are permitted to learn
in their own way and to decide on their own paths through the material (Large, et al., 2002). In
this way, they learn at their own pace and construct their understanding of subject matter actively
(Chen & Macredie, 2002; Littlejohn, 2002).
1 Corresponding author. Tel.: + 44-1895-274000; fax: + 44-1895-251686.
E-mail addresses: [email protected] (r.alhajri), [email protected] (s.counsell), [email protected]
(x.liu).
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In this paper, we used a WBI program to accommodate preferences of individual differences
using mechanisms provided in Chen, et al. (2006) and Chen & Liu (2008) where individual
differences such as learner’s prior knowledge and cognitive styles, more specifically field
dependent and field independent were considered. In particular, we group the WBI users into
clusters based on their characteristics using three important attributes in measuring their
performance: gain score is defined as post-test minus pre-test (g-score), total number of topics
pages visited by the participants (t-pages) and total time, in seconds, that each participant spent
visiting the topic pages in the WBI program (t-time). Hierarchical and K-Means clustering
algorithms were used to explore different numbers of clusters to strengthen our results.
Investigation will focus on the following three key aspects. Firstly, learners were pre-identified
using the intersection of the three individual differences (by combining gender, cognitive style
and prior knowledge when identifying a learner). Secondly, we investigated the impact of the
behaviour of individual difference’ intersection on learner performance. Thirdly, we explored the
relationship between attributes used to measure learner’s performance to induce rules for
performance level.
The paper is structured as follows. Section 2 presents related work. Section 3 describes the
methodology used to conduct our study and the techniques applied to the analysis of the
corresponding data. The findings of our analyses are then discussed in Section 4. A data mining
approach provides the basis of our analyses exploring the relationship of attributes that affect the
performance of the individual. Finally, conclusions are drawn and possibilities for future work
are identified in Section 5.
2. Background
Many studies argue that no single style will result in better performance. Thus, learners may have
different backgrounds, especially in terms of their knowledge skills and needs, so may show
various levels of engagement in course content (Wang, 2007). However, learners whose
browsing behaviour was consistent with their own favoured styles obtained the best performance
results (Calcaterra, et al., 2005; Mitchell, et al., 2005). The lack of studies investigating the
performance of individual after interacting with WBI programs accommodating user preferences
is noteworthy.
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2.1. Individual Differences
Previous studies have demonstrated the importance of individual differences as a factor in the
design of web-based instruction. Such features can have a significant effect on user learning in
web-based instruction and may affect the way in which they learn from, and interact with,
hypermedia systems. These range from cognitive styles (Kim, 2001; Workman, 2004) to prior
knowledge (Calisir & Gurel, 2003; Hölscher & Strube, 2000; Mitchell, et al., 2005) to gender
differences (Beckwith, et al., 2005; Roy, et al., 2003; Schumacher & Morahan-Martin, 2001).
Gender: Most studies indicate that gender is a significant variable in the learning process. This
implies that males and females might need different levels of support when they interact with the
Web. Some studies have found that males are more actively engaged in browsing than females
because they tended to perform more page jumps per minute (Large, et al., 2002; Roy, et al.,
2003). They suggested that males out-perform females in their ability to retrieve information
from the Web since they are more experienced users; they formulated queries with fewer
keywords, spent less time on individual pages, clicked more links per minutes than females and
have more positive attitudes towards online technology in general.
Prior Knowledge: Learners with different levels of prior knowledge, from experts to novices,
benefit differently from hypermedia learning systems (Calisir & Gurel, 2003; Wildemuth, 2004).
Many studies argue that there are different levels of perception in using hypermedia learning
systems requiring different ways to navigate (Calisir & Gurel, 2003; McDonald & Stevenson,
1998; Shin, et al., 1994).
Cognitive Styles: Field dependence and field independence are probably the most well-known
division of cognitive styles. The differences between field-dependent and field-independent
learners are:
Field independent learners have an impersonal behavior. They are not interested in others and
show both physical and psychological distance from people. They tend not to need external
referencing methods to process information and are capable of restructuring their knowledge and
developing their own internal referencing methods. Thus, field independent learners are
generally analytical in their approach.
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Field dependent learners have interpersonal behavior in that they show strong interest in others
and prefer to be physically close to people. They make greater use of external social influences
for structuring their information. Field dependent learners are more attentive to social cues than
field independent learners. Thus, field dependent learners are more global in their perceptions
(Witkin, et al., 1977).
Hypermedia and Program Design Elements
Hypermedia provides a flexible approach which helps users to work with the information from
different viewpoints. Additional support can be provided to help novices in hypermedia learning.
Thus, graphical overviews and structural cues are powerful and beneficial in providing
navigation guidance to novices to ease potential disorientation problems (Chen, et al., 2006).
Moreover, field dependent users look at examples, while field-independent users frequently
examine detailed descriptions (Chen & Liu, 2008). As for the content structure, findings in Chen
et al. (2006) indicate that experts focused on locating detailed information while novices tended
to get an overview only. A field independent user performs well in terms of analytical thought;
they tend to focus on information and browse fewer pages to directly get to relevant topics for
completing their tasks. On the other hand, field dependent users have global perceptions to
process information. They tend to build an overall picture by browsing more pages
(Goodenough, 1976). For field dependent students, a global picture of the subject can be assisted
with pop-up windows. In this case, a pop-up window can be used to show additional topics for
field-dependent students who would like to get a global picture of the subject content (Chen &
Liu, 2008). Thus, information that is related to tasks is put in the main window containing the
topic instructions for field independent and field dependent users, while further information is
displayed with a pop-up window for field dependent users.
As for Navigation tools, Chen et al. (2006) showed that index tools were helpful for experts. On
the other hand, map and menu tools were beneficial for novice learners in hypermedia learning
systems. Moreover, in the study of Lin and Chen (2008), 101 individuals were examined and
their cognitive styles identified by the Cognitive Styles Analysis (CSA) by Riding (1991).
Results showed that field independent individuals favoured an alphabetical index and a search
engine whereas field dependent individuals preferred to use a map to build the entire perceptual
fields. Thus field independent users often prefer an alphabetical index to locate specific
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information, whereas field dependent users often use a hierarchical map to get a global picture of
the subject content (Chen & Liu, 2008; Chen, 2010; Farrell & Moore, 2001; Chen & Macredie,
2010).
Lee et al. (2009) investigated the relationships between cognitive styles and users’ learning
behaviour in web-based learning programs. They found that a cognitive style, more specifically
field dependent and field independent, could be reached by some rules. “These rules can be
applied to replace the CSA or other cognitive style tests and work as criteria for automatic
identification of the students’ cognitive styles” (Lee, et al., 2009). In other words, they found that
field independent learners prefer non-linear navigation which we provide it by index approach
because field independent learners are tend to be more analytical (Ford , et al., 1994) and they
are very task oriented (Witkin, et al., 1977). Such a finding is in line with those of Lee et al.
(2005). On the other hand, they found that field dependent learners prefer linear presentation of
learning material and have difficulties in non-linear learning which we provide it by hierarchical
map approach. Thus, field-dependent learners often use the hierarchical map to illustrate the
relationships among different concepts (Turns, et al., 2000), which reflects the conceptual
structure of the subject content (Nilsson & Mayer, 2002)
Measuring Learners’ Performance in Existing Studies
McDonald and Stevenson (1998) measured navigation performance in terms of speed and
accuracy in answering questions and locating particular nodes. Results showed that the
performance of knowledgeable participants was better than that of non-knowledgeable
participants. Additionally, in Mitchell et al. (2005), performance was measured by a gain score
(henceforward ‘g-score’), calculated as post-test score minus pre-test score. Those subjects that
performed poorly on the pre-test made a greater improvement in the post-test.
The study of Kim (2001) investigated how differences in cognitive style and online search
experience influenced the search. They used the time spent for retrieving information and the
number of nodes visited for retrieving information as two different indicators for measuring
search performance.
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As for the gain score, results indicate that novices show a greater improvement in their learning
performance than experts. More specifically, those who performed poorly on the pre-test make a
greater improvement on the post-test. As for number of visited pages in the WBI programs,
studies have found that male, field dependent, experts browse more pages than female, field
independent, novices (Chen & Liu, 2008; Ford & Chen, 2000; Large, et al., 2002; Roy, et al.,
2003). As for time spent in browsing the WBI programs, some studies have found that male,
field independent users spent less time than female field dependent ones (Chen & Liu, 2008;
Lee, et al., 2009; Roy, et al., 2003).
The literature on the effects of hypermedia systems on user performance focuses extensively on
measurement attributes such as time spent using the system by a user, g-score and number of
pages visited in the system. However, there is a dearth of studies which explore the relationship
between such attributes in measuring performance level. There is also a lack of studies
demonstrating the influence of the behaviour of individual differences’ intersection on their
performance using such measurements and after interacting with a WBI system.
In this paper, we attempt to answer the following research questions:
RQ1: “What are the relationships between the attributes values in measuring the performance
level of the individual differences?”
RQ2: “How does the behaviour of individual differences influence learner’s performance using
three performance measurement attributes?”
2.2. Data Mining
Data mining is the process of discovering interesting, unexpected or valuable information from
large datasets (Hand, 2007). It uses data to find unexpected relationships and patterns (Wang, et
al., 2002). By doing so, hidden relationships and interdependencies can be discovered and
predictive rules generated (Hedberg, 1995; Gargano & Raggad, 1999).
Data mining can be divided into clustering, classification and association rules (Witten, et al.,
2011). Among these three approaches, clustering is selected for analyzing data in our study
because it can form groups that share similar characteristics where each group consists of objects
that are similar amongst themselves and dissimilar to objects of other groups (Roussinov &
Zhao, 2003).
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Clustering methods may be grouped into the following two categories: hierarchical and non-
hierarchical clustering (Jain & Dubes, 1999). A hierarchical clustering procedure involves the
construction of a hierarchy or tree-like structure, a nested sequence of partitions (Fraley &
Raftery, 1998), while non-hierarchical or partitioned procedures end with a particular number of
clusters at a single step. Commonly used non-hierarchical clustering algorithms include the K-
means algorithm, graph-theoretic approaches via the use of minimum spanning trees,
evolutionary clustering algorithms, simulated annealing based methods as well as competitive
neural networks such as Self-Organizing Maps. In this paper, we have used both hierarchical
clustering and the widely used non-hierarchical clustering method, K-means, to group users into
clusters based on their characteristic in measuring their performance using three attributes, ‘g-
score’, ‘t-pages’ and ‘t-time’.
3. Methodology Design
In this paper, we used quantitative data obtained from the pre-test, post-test and the log file of the
WBI program for our analysis. We define our attribute values: a) gain scores (g-score), b) pages
visited in WBI program (t-pages) and c) time spent in browsing the WBI program (t-time) as
performance attributes and the independent variables as: a) cognitive style (field dependent and
field independent), b) prior knowledge (expert and novices) and c) gender (male and female).
3.1. Research Instruments
The WBI program presents an introduction to PowerPoint and provides participants with links
within the text, navigation tools, including a hierarchical map and an alphabetical index (Figure
1). Chen and Liu (2008) state that: “field-dependent students rely more heavily on external cues,
thus, they prefer to get concrete guidance from examples. One of the possible ways to address
their different needs is to show both of the display options, detailed description and concrete
examples, within a table. By using a table, all of the relevant information about a particular case
can put together in one place. For example, one column can be used to present the detailed
descriptions of a particular topic, while the other column provides the illustration with examples
for that topic”. In our WBI, each topic will be presented in two display options, description
details and illustrated examples (Chen, et al., 2006). Figure 2 shows the design of a topic page
presenting the same structure (description and examples).
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There are two types of overview, a general overall picture and specific information on a topic.
Specific information is displayed as a pop-up window in our WBI program named ‘further
details page’. In this way, learners are given control of deciding their own learning paths and
choosing their favored navigation tools and display options. Additionally, we logged the display
of each page when a participant clicked on any link in the WBI program; the chosen hyperlink
was either from an index or from a map frame. The students were handed out a set of tasks to
complete on PowerPoint while utilizing the WBI. The tasks sheets contained different main tasks
used to cover the questions that are provided in the pre-test and post-test. All of their interactions
with the WBI were logged by the system.
A pre-test was given to the participants to identify their prior knowledge of using PowerPoint in
order to decide whether they were novices or experts. A post-test was provided to measure the g-
score of each participant (post-test score minus pre-test score). The pre-test and post-test
included 20 multiple-choice questions, each with four different answers and an "I don’t know"
option, from which the students chose one response. The questions were matched on the pre-test
and post-test so that each question on the pre-test had a similar (but not the same) question on the
post-test. Creating similar questions on the post-test was achieved by re-phrasing the question.
For example, a question in the pre-test was stated as: "The following are some views of the
PowerPoint interface: a) Normal, Show, Action, b) Sorter, Show, design, c) Normal, Sorter,
Show, d) None of the above and e) I don’t know"; the similar question in the post-test was
"Normal and Sorter can be known as a: a) Slide Design, b) Slide View, c) Slide Layout, d) None
of the above and e) I don’t know"). For each of the 20 questions, subjects received 1 mark
towards their score if the answer was correct. If the answer was wrong or the "I don’t know"
option was chosen, the participant received 0.
Figure 1: The main page of the WBI program.
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Figure 2: Popup window displaying the topic contents in details description and example.
3.2. Participants
We conducted the experiment at the Higher Institute of Telecommunication and Navigation
(HITN) in Kuwait. The total number of participants was 91 and their ages ranged between 18 and
25 years. Participants had different computing and internet skills and were classified in terms of
cognitive style, gender, and prior knowledge. Firstly, males and females were placed in different
groups. Secondly, in keeping with findings from previous studies the field independent learner
favored using the index. Conversely, field dependent learner preferred to use the map (Chen &
Liu, 2008; Chen & Macredie, 2002; Ford & Chen, 2000). We used these findings to identify the
field dependent and field independent using our WBI program. This was done by inspecting the
log file of each participant; we calculated the number of Map and Index pages that each user had
visited. Using a hierarchical clustering test, to identify learners as field dependent and field
independent learners, we found that if the number of map pages was more than 50% of the pages
they had visited, the participant was identified as field dependent. If the number of index pages
was greater than 50%, the participant was identified as a field independent user. We chose the
50% to show which were the most pages visited by each learner (Map or Index pages).
Finally, for prior knowledge, we calculated the mean of the pre-test scores of all participants. The
calculated mean was 8.5 (SD=3.45) out of a possible 20. If the participant’s score in the pre-test
was less than or equal to this mean value, the participant was identified as a novice. If the score
was greater than the mean, the participant was identified as an expert. Table 1 shows the number
of participants after identifying them in their appropriate individual difference groups.
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Individual differences classes Cognitive style Gender Prior knowledge
FD FI Male Female Experts Novices
Number of participants 51 40 45 46 47 44
Table 1: Number of participants in each class; FD: Field dependent, FI: Field independent
3.3. Procedures
The experiment consisted of four phases. Firstly, participants were asked to practice 30 minutes
using the PowerPoint application; this helped to refresh their prior knowledge of PowerPoint.
However, 3 hours was given to the participants in working on the whole experiment including
pretest, task, posttest and survey. Pre-test and post-test values were measured at the beginning
and at the end of the experiment. Participants individually completed a pre-test and a post-test
and no time limit was set for the completion of these tests. Secondly, a pre-test was introduced to
each participant to identify their prior knowledge of subject content and to clarify whether they
were novices or experts. The results of the pre-test were later used in the final phase. Thirdly, all
participants were given an introduction to the use of the WBI programs. They were then asked to
spend 2 hours (maximum) interacting with the WBI program using a task. In this way,
participants were free to choose preferred navigation tools, display options and content structure
by themselves; their interactions with the WBI were stored in a log file. The log file recorded
participant movement and registered visited pages as well as the time they spent visiting such
pages. The time was used to calculate the time spent on each page to examine how the time and
number of page attributes influenced their performance. Each of the 20 questions provided in the
pre-test and the post-test was covered as a specific task in the task sheet to ensure that the
participants practiced such a topic before the post-test. Finally, in this phase, a post-test was
given to the participants to check whether they performed positively by achieving a higher g-
score in the post-test than those in the pre-test.
4. Results and Discussion
In our study, we compared the results of two clustering algorithms, namely K-Means and
Hierarchical clustering algorithms. These algorithms were used to study the behaviour of three
individual differences: gender, prior knowledge and cognitive style. The cases of individual
differences and their intersection defined in our study are as follows:
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1. FFIE: Female who is known as Field Independent and Expert learner.
2. FFIN: Female who is known as Field Independent and Novice learner.
3. FFDE: Female who is known as Field Dependent and Expert learner.
4. FFDN: Female who is known as Field Dependent and Novice learner.
5. MFIE: Male who is known as Field Independent and Expert learner.
6. MFIN: Male who is known as Field Independent and Novice learner.
7. MFDE: Male who is known as Field Dependent and Expert learner.
8. MFDN: Male who is known as Field Dependent and Novice learner.
Table 2 shows the cases of individual differences and number of participants and the percentage
for each case in our study.
FFIE FFIN FFDE FFDN MFIE MFIN MFD
E MFD
N Total
Frequencies 8 3 17 18 14 15 9 7 91 Percentage 8.79 3.30 18.68 19.78 15.38 16.48 9.89 7.69 100
Table 2: Intersection of individual differences’ frequencies
An ANOVA test was computed to explore any significance between individual differences as an
independent variable with performance measurements attributes (g-score, t-pages and t-time) as
dependent variables. We found significant differences at the 5% level for the g-score value.
However, there were no significant differences with the t-pages and t-time attributes
(significance was greater than 5%). Thus, g-score will be used as the first measuring attribute to
compare between learner’s performance levels.
For each participant interacting with the WBI program, we used three attribute values; ‘g-score’
(post-test minus pre-test, where mean of pre-test of the 91 participants is 8.5 and mean of post-
test is 11.30), ‘t-pages’ and ‘t-time’.
Table 3 shows the overall mean values for each attribute. These overall mean values are
calculated by using the attribute values for each participant.
g-score t-pages t-time
N Valid 91 91 91
Missing 0 0 0
Std. Deviation 2.785 7.268 1105.759
Mean 2.77 15.35 2015.36
Table 3: Overall mean values of attribute using for clustering
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4.1. Results of Four Clusters
In this section, we study the clustering algorithms using four clusters (C1, C2, C3, C4) starting
with the K-Means algorithm in Analysis One and the Hierarchical algorithm in Analysis Two.
The mean values of g-score, t-pages and t-time of the clusters will be used to study the
characteristics of each cluster by comparing these values with the overall mean values shown in
Table 3.
Analysis One:
In Analysis One, we began with the K-Means algorithm using K=4; the attributes that we used in
this algorithm are shown in Table 3. Additionally, we labeled the cases in the used algorithm of
each one of the individual differences as shown in Table 2.
Table 4 shows that the highest number of individual differences was located in C1 (N=37). The
lowest number was located in C2 (N=4). In C1, all the individual differences were allocated into
this cluster, where the highest number of individual differences is in the MFIN category. In C2,
we see that FFIN, FFDE and FFDN are allocated into this cluster where the highest number of
individual differences in C2 is FFDN.
Cases of individual differences
Total FFIE FFIN FFDE FFDN MFIE MFIN MFDE MFDN
Cluster
Number
C1 1 1 5 8 6 11 4 1 37
C2 0 1 1 2 0 0 0 0 4
C3 3 0 7 5 4 0 2 5 26
C4 4 1 4 3 4 4 3 1 24
Total 8 3 17 18 14 15 9 7 91
Table 4: Cluster distribution of individual differences of K-Means algorithm (4 clusters)
Table 5 shows the K-Means clustering results. We used these attribute values to compare the
mean values in each cluster (using the words High and Low) with the overall mean value of all
participants; the overall mean value is given in the last row of Table 5 (‘Total’ row). From this
comparison, we found the following:
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Cluster Number
g-score t-pages t-time
C1
Mean 3.05 High 15.38 Slightly 1810.30 Low
N 37 37 High 37
Std. Dev 2.79 5.88 266.42
C2
Mean 4.00 High 23.00 High 5130.75 High
N 4 4 4
Std. Dev 4.97 14.85 658.40
C3
Mean 2.08 Low 17.73 High 2954.27 High
N 26 26 26
Std. Dev 2.48 5.76 409.93
C4
Mean 2.88 High 11.46 Low 795.13 Low
N 24 24 24
Std. Dev 2.71 7.44 358.28
Total
(overall values)
Mean 2.77 15.35 2015.36
N 91 91 91
Std. Dev 2.79 7.27 1105.76
Table 5: Cluster Centroids of K-Means algorithm (4 clusters)
1. Participants allocated into clusters C1, C2 and C4 had a higher g-score than the overall
mean. Those allocated into C3 had a lower g-score than the overall mean value.
2. Participants allocated into clusters C1, C2 and C3 visited more t-pages than the overall
mean value; however, C1 was slightly higher. Those allocated into C4 visited fewer t-
pages than the overall mean value.
3. Participants allocated into clusters C2 and C3 spent a higher t-time than the overall mean
value. Those who were allocated into clusters C1 and C4 spent less t-time than the overall
mean value on visiting topic pages (t-pages).
Analysis Two:
In this analysis, we used a Hierarchical Clustering Algorithm. We set the number of clusters = 4.
The used attributes are shown in Table 3 and we labeled cases in the used algorithm of each one
of the individual differences as shown in Table 2.
Table 6 shows that the highest number of individual differences was located in C1 (N=54). On
the other hand, the lowest number was located in C4 (N=3). In C1, all the individual differences
were allocated into this cluster, where the highest number of individual differences is MFIN. In
C4, we can see that FFIN, FFDE and FFDN are allocated into this cluster (one participant for
each of the individual differences).
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Cases of individual differences
Total FFIE FFIN FFDE FFDN MFIE MFIN MFDE MFDN
Cluster
Number
C1 3 2 7 10 10 15 5 2 54
C2 3 0 7 6 4 0 2 5 27
C3 2 0 2 1 0 0 2 0 7
C4 0 1 1 1 0 0 0 0 3
Total 8 3 17 18 14 15 9 7 91
Table 6: Cluster distribution of individual differences of Hierarchical algorithm (4 clusters)
From Table 7, we see the report of the Hierarchical clustering results. We used these attribute
values to compare the mean values in each cluster (using the words High and Low) with the
overall mean value of all participants; the overall mean value is given in the last row of Table 7
(Total row). From this comparison, we found the following:
1. Participants allocated into clusters C1 and C4 had a higher g-score than the overall mean.
Those allocated into C2 and C3 had a lower g-score than the overall mean value.
2. Participants allocated into clusters C2 and C4 visited more t-pages than the overall mean
value. Those allocated into C1 and C3 visited fewer t-pages than the overall mean value.
3. Participants allocated into clusters C2 and C4 spent higher t-time than the overall mean
value. Those allocated into clusters C1 and C3 spent less t-time than the overall mean
value.
Cluster Number g-score t-pages t-time
C1 Mean 3.11 High 14.61 Low 1551.56 Low
N 54 54 54
Std. Dev 2.81 6.28 454.72
C2 Mean 2.07 Low 17.59 High 3006.11 High
N 27 27 27
Std. Dev 2.43 5.69 483.88
C3 Mean 2.00 Low 7.86 Low 325.71 Low
N 7 7 7
Std. Dev 2.00 7.84 199.76
C4 Mean 4.67 High 26.00 High 5389.67 High
N 3 3 3
Std. Dev 5.86 16.64 498.00
Total
(overall values)
Mean 2.77 15.35 2015.36
N 91 91 91
Std. Dev 2.79 7.27 1105.76
Table 7: Cluster Centroids of Hierarchical algorithm (4 clusters)
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Discussion of Analysis One and Analysis Two:
The bar charts in Figure 3 show the comparison between the four clusters with the three attribute
values (t-pages, t-time, and g-score) using the K-Means algorithm. From these charts and the
results of Analysis One, we conclude that participants who achieved a higher g-score after they
visited fewer t-pages and spent less t-time in visiting these pages, demonstrate better
performance, as shown from the results of C1 and C4, although the t-pages value of C1 is similar
to the overall mean value.
We can also conclude that those participants who had achieved a lower g-score after they visited
more t-pages and spent higher t-time in visiting these pages did not perform well, as shown from
the results of C3. We ignored cluster C2 because it has a low number of participants (4 out of 91
participants); the majority of participants are located in C1, C3 and C4 (numbering 87).
Figure 3: K-Means algorithm for four clusters and the three attribute values
The bar charts in Figure 4 show the comparison between the four clusters with the three attribute
values, t-pages, t-time and g-score. From these charts and the results of Analysis Two, when
comparing C1 with C2, we conclude that participants, who had achieved higher g-score after
they visited fewer t-pages and spent less t-time in visiting these pages, improved their
performance (C1).
We can also conclude that those participants who had achieved lower g-score after they visited
more t-pages and spent higher t-time in visiting these pages did not perform well (C2). We
ignored clusters C3 and C4 because of their low number of participants (C3=7 and C4=3); the
majority number of participants were located in C1and C2 (81 out of 91 participants).
Figure 4: Hierarchical algorithm for four clusters and the three attribute values
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4.2. Results of Five Clusters
In this section, we study the clustering algorithms using five clusters (C1, C2, C3, C4, C5)
starting with the K-Means algorithm in Analysis Three and the Hierarchical algorithm in
Analysis Four. The mean values of g-score, t-pages and t-time of the clusters will be used to
study the characteristics of each cluster by comparing these values with the overall mean values
shown in Table 3.
Analysis Three:
In this analysis, we started with the K-Means algorithm using K=5. The attributes used in this
algorithm are shown in Table 3. Additionally, we labeled the cases in the algorithm we used for
each of the individual differences (Table 2).
From Table 8, results show that the highest number of individual differences was located in C5
(N=37). The lowest number was located in C1 (N=3). In C5, all individual differences were
allocated into this cluster, where the highest number of individual differences is MFIN. In C1, we
see that FFIN, FFDE and FFDN are allocated into this cluster (one participant for each of the
individual differences).
Cases of individual differences
Total FFIE FFIN FFDE FFDN MFIE MFIN MFDE MFDN
Cluster
Number
1 0 1 1 1 0 0 0 0 3
2 4 1 4 3 4 3 3 1 23
3 1 0 2 3 1 0 0 2 9
4 2 0 5 3 3 1 2 3 19
5 1 1 5 8 6 11 4 1 37
Total 8 3 17 18 14 15 9 7 91
Table 8: Cluster distribution of individual differences of K-Means algorithm (5 clusters)
Table 9 presents the K-Means clustering results. We used these attribute values to compare the
mean values in each cluster (using the words High and Low) with the overall mean value of all
participants; the overall mean value is given in the last row of Table 9 (Total row). From this
comparison, we conclude the following:
17
Cluster Number g-score t-pages t-time
C1 Mean 4.67 High 26.00 High 5389.67 High
N 3 3 3
Std. Dev 5.86 16.64 498.00
C2 Mean 2.70 Slightly 10.96 Low 773.65 Low
N 23 Low 23 23
Std. Dev 2.62 7.18 350.18
C3 Mean 2.11 Low 16.22 High 3569.33 High
N 9 9 9
Std. Dev 1.76 6.96 387.36
C4 Mean 2.26 Low 18.05 High 2702.26 High
N 19 19 19
Std. Dev 2.83 4.98 207.36
C5 Mean 3.08 High 15.62 High 1782.92 Low
N 37 37 37
Std. Dev 2.82 6.01 266.53
Total
(overall values)
Mean 2.77 15.35 2015.36
N 91 91 91
Std. Dev 2.79 7.27 1105.76
Table 9: Cluster Centroids of K-Means algorithm (5 clusters)
1. Participants allocated into clusters C1 and C5 achieved a higher g-score than the overall
mean. Those allocated into C3 and C4 had a lower g-score than the overall mean value.
However, C2 is slightly lower.
2. Participants allocated into clusters C1, C3, C4 and C5 had visited more t-pages than the
overall mean value. Those allocated into C2 had visited fewer t-pages than the overall
mean value.
3. Participants allocated into clusters C1, C3 and C4 spent a higher t-time in visiting these
pages than the overall mean value. Those who were allocated into clusters C2 and C5 had
less t-time in visiting pages than the overall mean value.
Analysis Four:
We set the number of clusters = 5; the attributes used are shown in Table 3 and we labeled the
cases in the algorithm we used of each of the individual differences as per Table 2. From Table
10, results show that the highest number of individual differences was located in C1 (N=54). The
lowest number was located in C4 (N=3). In C1, all the individual differences were allocated into
this cluster, where the highest number of individual differences is for the MFIN category. In C4,
we can see that FFIN, FFDE and FFDN are allocated into this cluster (one participant for each of
the individual differences).
18
Cases of individual differences
Total FFIE FFIN FFDE FFDN MFIE MFIN MFDE MFDN
Cluster
Number
C1 3 2 7 10 10 15 5 2 54
C2 3 0 5 4 4 0 2 4 22
C3 2 0 2 1 0 0 2 0 7
C4 0 1 1 1 0 0 0 0 3
C5 0 0 2 2 0 0 0 1 5
Total 8 3 17 18 14 15 9 7 91
Table 10: Cluster distribution of individual differences of Hierarchical algorithm (5 clusters)
We used Table 11 values to compare the mean values in each cluster (again using the words
High and Low) with the overall mean value of all participants; similarly, the overall mean value
is given in the final row of Table 11 (Total row). From this comparison, we conclude the
following:
1. Participants allocated into clusters C1 and C4 achieved a higher g-score than the overall
mean. Those allocated into C2, C3 and C5 had a lower g-score than the overall mean
value.
2. Participants allocated into clusters C2 and C4 had more value for t-pages than the overall
mean value. Those allocated into C1, C3 and C5 had fewer values of t-pages than the
overall mean value.
Cluster Number
g-
score
t-pages
t-time
C1 Mean 3.11 High 14.61 Low 1551.56 Low
N 54 54 54
Std. Dev 2.81 6.28 454.72
C2 Mean 2.09 Low 18.77 High 2820.73 High
N 22 22 22
Std. Dev 2.58 5.58 270.21
C3 Mean 2.00 Low 7.86 Low 325.71 Low
N 7 7 7
Std. Dev 2.00 7.84 199.76
C4 Mean 4.67 High 26.00 High 5389.67 High
N 3 3 3
Std. Dev 5.86 16.64 498.00
C5 Mean 2.00 Low 12.40 Low 3821.80 High
N 5 5 5
Std. Dev 1.87 2.41 343.36
Total
(overall values)
Mean 2.77 15.35 2015.36
N 91 91 91
Std. Dev 2.79 7.27 1105.76
Table 11: Cluster Centroids of Hierarchical algorithm (5 clusters)
19
3. Participants allocated into clusters C2, C4 and C5 had a higher t-time in visiting pages
than the overall mean value. Those who were allocated into clusters C1 and C3 had less t-
time in visiting pages than the overall mean value.
Discussion of Analysis Three and Analysis Four:
The bar charts in Figure 5 show the comparison between the five clusters with the three attribute
values, t-pages, t-time and g-score using the K-Means algorithm. From these charts and the
results of Analysis Three, we conclude that participants, who had achieved higher g-score after
they visited fewer t-pages and spent less t-time in visiting these pages, improved their
performance, as shown from the results of C2 and C5, although the t-pages value of C5 is equal
to the overall mean value. We can also conclude that those participants, who had achieved lower
g-score after they visited more t-pages and spent higher t-time in visiting these pages did not
perform well, as shown from the results of C3 and C4. We ignore the cluster C1 because it has a
low number of participants (3 out of 91 participants); where the majority of participants are
located in C2, C3, C4 and C5 (88).
Figure 5: K-Means algorithm for four clusters and the three attribute values
The bar charts in Figure 6 show a comparison between the five clusters with the three attribute
values, t-pages, t-time and g-score using the Hierarchical algorithm. From these charts and the
results of Analysis Four, by comparing C1 with C2, we conclude that participants who had
achieved higher g-score after they visited fewer t-pages and spent less t-time in visiting these
pages performed better. We can also conclude that those participants who had achieved lower g-
score after they visited more t-pages and spent higher t-time in visiting these pages did not
perform well. We ignore clusters C3, C4 and C5 because of their low number of participants
(C3=7 and C4=3, C5=5); the majority number of participants are located in C1and C2 (76 out of
91 participants).
20
Figure 6: Hierarchical algorithm for four clusters and the three attribute values
4.3. Discussion
From the previous discussion, we can conclude that the g-score, t-pages and t-time attributes had
a great effect on measuring the performance level of the individual difference intersection.
Additionally, there is a significant relationship between such attributes. These relationships can
be encapsulated in the following rules:
1. Rule 1: this rule was established for the relationship “Participants who achieve higher g-
score after visiting fewer t-pages and spending less t-time in visiting these pages
compared to the global mean value”. This relationship considered a learner’s best
performance. Thus, the best performance is if learner achieved a higher g-score than the
mean of all the participants’ attribute values after they spent lower time browsing the
WBI pages and visited more pages than the mean of all the participants’ attribute values.
2. Rule 2: this rule was established for the relationship “The participant who achieves a
lower g-score after visiting more t-pages and spending higher t-time in visiting these
pages compared to the global mean value”. This relationship considered a learner’s worst
performance. Thus, the worst performance is if learner achieved lower g-score than the
overall mean value, after they spent higher time browsing the WBI pages, and visited
more pages than the mean of all the participants’ attribute values.
To investigate the performance level (High/Low) of the individual differences intersection using
Rule 1 and Rule 2, we compared the means of the attribute values (t-pages, t-time and g-score) of
the individual difference intersection in each of our four analyses with the mean values of the
three attributes shown in Table 3 (t-pages = 15.35, t-time = 2015.36 and g-score = 2.77).
21
Analyses Clusters Individual
differences g-score t-pages t-time
Analysis One
C1 FFDN 3.63 12.75 1,941.38
MFIE 2.67 13.00 1,810.50
C4 FFIN 5.00 1.00 804.00
FFDN 3.33 6.00 676.67
Analysis Two C1
FFIN 3.00 11.00 1,407.50
FFDN 3.60 11.40 1,710.50
MFIE 3.10 14.10 1,520.10
Analysis Three C2
FFIN 5.00 1.00 804.00
FFDN 3.33 6.00 676.67
C5 FFDN 3.63 12.75 1,941.38
Analysis Four C1
FFIN 3.000 11.000 1,407.500
FFDN 3.60 11.40 1,710.50
MFIE 3.10 14.10 1,520.10
Table 12: Comparison means of individual difference intersection in clusters of our analyses (high performance)
1. According to Rule 2, we found that some of the individual difference intersection, those
who had shown in the four analyses that they had low performance level are female-field
dependent-expert (FFDE), male-field independent-expert (MFIE) and male-field
dependent-expert (MFDE). These findings are shown in Table 13.
We conclude that the intersection of individual differences had a great effect on the performance
of the learner.
Analyses Clusters Individual
differences g-score t-pages t-time
Analysis One C3
FFDE 1.00 16.00 2,974.14
MFIE 1.75 21.50 2,844.75
MFDE 0.50 16.50 2,489.00
Analysis Two C2
FFDE 1.00 16.00 2,974.14
FFDN 2.67 18.33 3,421.83
MFIE 1.75 21.50 2,844.75
MFDE 0.50 16.50 2,489.00
Analysis Three C3
FFIE 1.00 17.00 3,225.00
MFIE 2.00 19.00 3,180.00
C4 FFDE 1.00 17.60 2,716.60
22
MFIE 1.67 22.33 2,733.00
MFDE 0.50 16.50 2,489.00
Analysis Four C2
FFDE 1.00 17.60 2,716.60
FFDN 2.25 20.75 3,051.25
MFIE 1.75 21.50 2,844.75
MFDE 0.50 16.50 2,489.00
and Table 13 show the results of performance level in our four analyses. We can conclude the
following:
2. According to Rule 1, we observe that, of the individual difference intersection, those who
had shown in our four analyses that they had high performance level are female-field
dependent-novice (FFDN). These findings are shown in
Analyses Clusters Individual
differences g-score t-pages t-time
Analysis One
C1 FFDN 3.63 12.75 1,941.38
MFIE 2.67 13.00 1,810.50
C4 FFIN 5.00 1.00 804.00
FFDN 3.33 6.00 676.67
Analysis Two C1
FFIN 3.00 11.00 1,407.50
FFDN 3.60 11.40 1,710.50
MFIE 3.10 14.10 1,520.10
Analysis Three C2
FFIN 5.00 1.00 804.00
FFDN 3.33 6.00 676.67
C5 FFDN 3.63 12.75 1,941.38
Analysis Four C1
FFIN 3.000 11.000 1,407.500
FFDN 3.60 11.40 1,710.50
MFIE 3.10 14.10 1,520.10
Table 12: Comparison means of individual difference intersection in clusters of our analyses (high performance)
3. According to Rule 2, we found that some of the individual difference intersection, those
who had shown in the four analyses that they had low performance level are female-field
dependent-expert (FFDE), male-field independent-expert (MFIE) and male-field
dependent-expert (MFDE). These findings are shown in Table 13.
We conclude that the intersection of individual differences had a great effect on the performance
of the learner.
23
Analyses Clusters Individual
differences g-score t-pages t-time
Analysis One C3
FFDE 1.00 16.00 2,974.14
MFIE 1.75 21.50 2,844.75
MFDE 0.50 16.50 2,489.00
Analysis Two C2
FFDE 1.00 16.00 2,974.14
FFDN 2.67 18.33 3,421.83
MFIE 1.75 21.50 2,844.75
MFDE 0.50 16.50 2,489.00
Analysis Three
C3 FFIE 1.00 17.00 3,225.00
MFIE 2.00 19.00 3,180.00
C4
FFDE 1.00 17.60 2,716.60
MFIE 1.67 22.33 2,733.00
MFDE 0.50 16.50 2,489.00
Analysis Four C2
FFDE 1.00 17.60 2,716.60
FFDN 2.25 20.75 3,051.25
MFIE 1.75 21.50 2,844.75
MFDE 0.50 16.50 2,489.00
4. .
Analyses Clusters Individual
differences g-score t-pages t-time
Analysis One
C1 FFDN 3.63 12.75 1,941.38
MFIE 2.67 13.00 1,810.50
C4 FFIN 5.00 1.00 804.00
FFDN 3.33 6.00 676.67
Analysis Two C1
FFIN 3.00 11.00 1,407.50
FFDN 3.60 11.40 1,710.50
MFIE 3.10 14.10 1,520.10
Analysis Three C2
FFIN 5.00 1.00 804.00
FFDN 3.33 6.00 676.67
C5 FFDN 3.63 12.75 1,941.38
Analysis Four C1
FFIN 3.000 11.000 1,407.500
FFDN 3.60 11.40 1,710.50
MFIE 3.10 14.10 1,520.10
Table 12: Comparison means of individual difference intersection in clusters of our analyses (high performance)
24
5. According to Rule 2, we found that some of the individual difference intersection, those
who had shown in the four analyses that they had low performance level are female-field
dependent-expert (FFDE), male-field independent-expert (MFIE) and male-field
dependent-expert (MFDE). These findings are shown in Table 13.
We conclude that the intersection of individual differences had a great effect on the performance
of the learner.
Analyses Clusters Individual
differences g-score t-pages t-time
Analysis One C3
FFDE 1.00 16.00 2,974.14
MFIE 1.75 21.50 2,844.75
MFDE 0.50 16.50 2,489.00
Analysis Two C2
FFDE 1.00 16.00 2,974.14
FFDN 2.67 18.33 3,421.83
MFIE 1.75 21.50 2,844.75
MFDE 0.50 16.50 2,489.00
Analysis Three
C3 FFIE 1.00 17.00 3,225.00
MFIE 2.00 19.00 3,180.00
C4
FFDE 1.00 17.60 2,716.60
MFIE 1.67 22.33 2,733.00
MFDE 0.50 16.50 2,489.00
Analysis Four C2
FFDE 1.00 17.60 2,716.60
FFDN 2.25 20.75 3,051.25
MFIE 1.75 21.50 2,844.75
MFDE 0.50 16.50 2,489.00
Table 13: Comparison of means of individual differences’ intersection in clusters of our analyses (low performance)
5. Conclusions
There has been a notable lack of studies investigating the performance of different individual
differences after interacting with WBI programs accommodating user preferences. In this paper,
we used a WBI program which accommodated preferences of individual differences such as
learner’s prior knowledge, gender and cognitive styles. In particular, we make advances in
grouping the WBI users into clusters based on three important attributes using both hierarchical
clustering and K-Means algorithms. Our investigation has been focused on three key aspects.
25
Firstly, learners were defined using the intersection of the three individual differences (gender,
cognitive style and prior knowledge). The concern of this intersection is to identify each learner
by each of such individual differences (e.g., MFIE known as Male who is Field Independent and
an Expert learner). Secondly, we investigated the impact of individual difference intersection on
learner performance; learners were pre-identified using the intersection of three individual
differences to understand the impact of the individual differences on learners’ performance.
Thirdly, the combined performance measurement attributes give a better understanding of how
learners performed. In this paper, we explored the relationship between attributes that had been
used to measure learner’s performance in order to induce rules for performance level.
Results showed that attributes relationships had an impact on measuring learners’ performance
level. Those learners were defined using the intersection of the three individual differences.
Additionally, a suggested relationship of such attributes was provided for optimal performance.
The results obtained using clustering were compared to investigate the attributes’ relationships
that explore the performance level. The first research question related to “What are the
relationships between the attributes values in measuring the performance level of the individual
differences' intersection?” We demonstrated that the relationship of the three attributes had a
significant effect on the performance level of the individual differences' intersection. Moreover,
we demonstrated two different rules in measuring the optimal and the worst level of
performance. We also found that the intersection of the individual differences female-field
independent-novice (FFIN) and the intersection female-field independent-expert (FFIE) had the
best performance, whereas the intersection of the individual differences male-field independent-
expert (MFIE) had the worst performance.
The second research question was “How the behavior of individual differences’ intersection
influenced learner’s performance using three performance measurement attributes?” we found
that Learners achieve optimal performance when they gain a higher score (post-test minus pre-
test) after spending lower time browsing the WBI program, and browsing fewer pages compared
to the overall mean values of the all learners for each of such attributes. Learners exhibit worst
performance when they gain a lower score after they spent more time browsing the WBI program
and browse more pages compared to the overall mean values for each of attributes. From these
findings, we can acknowledge that those learners who have better performance are those who
26
improved better after using our WBI program but they are not necessarily known as better
learners (those who are identified as experts). This implies that a learner may use specific
preferences accommodated in a WBI program although it may not be helpful for improving their
learning performance. These findings imply that “what learners like may not be what they need”
(Minetou, et al., 2008). The other explanation is that performance and preferences are two
different things (Minetou, et al., 2008).
Few previous studies have been carried out to investigate these three attributes (g-score, t-pages
and t-time) and what relationships between such attributes may affect learners’ performance level
using the intersection of three individual differences (gender, cognitive style and prior
knowledge). As future work, there is a need to analyze learners’ performance using other data-
mining approaches (e.g., classification and association rules) as well as to consider more subjects
and a larger sample to provide additional evidence.
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